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161
A simple model of the Draupner Wave Experiment
Published 2025-03-01“…Partial Differential Equations in Applied Mathematics…”
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162
A computational time integrator for heat and mass transfer modeling of boundary layer flow using fuzzy parameters
Published 2025-03-01“…Partial Differential Equations in Applied Mathematics…”
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163
Boundary layer flow of a non-Newtonian fluid over an exponentially stretching sheet with the presence of a heat source/sink
Published 2025-03-01“…Partial Differential Equations in Applied Mathematics…”
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164
Semi-analytical approach for solving the mathematical model of solid-phase diffusion in electrodes: An application of modified differential transform method
Published 2025-03-01“…Partial Differential Equations in Applied Mathematics…”
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165
Rational hybrid block method for solving Bratu-type boundary value problems
Published 2025-03-01“…Partial Differential Equations in Applied Mathematics…”
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166
Analyzing radiative heat on third-grade fluids over an expanding inclined sheet subject to higher-order chemical reaction: An overlapping grid spectral quasilinearization approach
Published 2025-03-01“…Partial Differential Equations in Applied Mathematics…”
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167
Analytical simulations for rate type nanomaterial stretching flow with dual convection
Published 2025-03-01“…Partial Differential Equations in Applied Mathematics…”
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168
Permeability Models for Magma Flow through the Earth's Mantle: A Lie Group Analysis
Published 2013-01-01“…The migration of melt through the mantle of the Earth is governed by a third-order nonlinear partial differential equation for the voidage or volume fraction of melt. …”
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169
A Strongly A-Stable Time Integration Method for Solving the Nonlinear Reaction-Diffusion Equation
Published 2015-01-01“…The semidiscrete ordinary differential equation (ODE) system resulting from compact higher-order finite difference spatial discretization of a nonlinear parabolic partial differential equation, for instance, the reaction-diffusion equation, is highly stiff. …”
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170
Recognition of High Difference Features in Urban Planning Images Based on Morphological Filtering
Published 2021-01-01“…This paper mainly studies the image enhancement method based on partial differential equation. By analysing the combination of partial differential equation theory and enhancement, aiming at the shortcomings of low recognition accuracy, high error rate, and long time consuming in the current method of urban planning image feature recognition, a feature enhancement and simulation of urban planning image based on partial differential equation method is proposed; the preprocessing of urban planning image is realized by collecting the urban planning image. …”
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171
Asian Option Pricing with Transaction Costs and Dividends under the Fractional Brownian Motion Model
Published 2014-01-01“…The pricing problem of geometric average Asian option under fractional Brownian motion is studied in this paper. The partial differential equation satisfied by the option’s value is presented on the basis of no-arbitrage principle and fractional formula. …”
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172
Using Nonlinear Diffusion Model to Identify Music Signals
Published 2021-01-01“…In this paper, combined with the partial differential equation music signal smoothing model, a new music signal recognition model is proposed. …”
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173
Viscosity Solution of Mean-Variance Portfolio Selection of a Jump Markov Process with No-Shorting Constraints
Published 2016-01-01“…In this situation the Hamilton-Jacobi-Bellman (HJB) equation of the value function of the auxiliary problem becomes a coupled system of backward stochastic partial differential equation. In fact, the value function V often does not have the smoothness properties needed to interpret it as a solution to the dynamic programming partial differential equation in the usual (classical) sense; however, in such cases V can be interpreted as a viscosity solution. …”
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174
Accuracy, Robustness, and Efficiency of the Linear Boundary Condition for the Black-Scholes Equations
Published 2015-01-01“…We briefly review and investigate the performance of various boundary conditions such as Dirichlet, Neumann, linear, and partial differential equation boundary conditions for the numerical solutions of the Black-Scholes partial differential equation. …”
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175
Nonlinear Vibration Analysis of Submerged Floating Tunnel Tether
Published 2020-01-01“…To study the nonlinear vibration characteristics of submerged floating tunnel tether, the nonlinear vibration partial differential equation of tether is set up, in which the inclination, sag, initial tension force, and length of tether are taken into account. …”
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176
A Computational Model for q-Bernstein Quasi-Minimal Bézier Surface
Published 2022-01-01“…Instead of solving the partial differential equation, we can find the optimal conditions for which the surface is the extremal of the Dirichlet functional. …”
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177
Principal Parametric Resonance of Axially Accelerating Viscoelastic Beams: Multi-Scale Analysis and Differential Quadrature Verification
Published 2012-01-01“…The transverse motion can be governed by a non-linear partial-differential equation or a non-linear integro-partial-differential equation. …”
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178
Viscosity Solutions and American Option Pricing in a Stochastic Volatility Model of the Ornstein-Uhlenbeck Type
Published 2010-01-01“…We characterize the value of such derivatives as the unique viscosity solution of an integral-partial differential equation when the payoff function satisfies a Lipschitz condition.…”
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179
Image Texture Analysis and Edge Detection Algorithm Based on Anisotropic Diffusion Equation
Published 2021-01-01“…This paper uses partial differential equation image processing techniques to establish image texture analysis models based on nonlinear anisotropic diffusion equations for image denoising, image segmentation, and image decomposition. …”
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180
Well-Testing Model for Dual-Porosity Reservoir considering Stress-Sensitivity and Elastic Outer Boundary Condition
Published 2023-01-01“…To solve this model, a nonlinear partial differential equation is changed into a linear form of a partial differential equation by introducing an effective well radius and applying Pedrosa’s transformation and perturbation transformation. …”
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